Handwritten Please
A 0.045-kg bullet traveling at a speed of 456 m/s is fired vertically into a sponge (mass of sponge = 0.06 kg) that is initial at rest. Assuming that the bullet is embedded in the sponge, how high would the combined bullet and sponge rise after the perfectly inelastic collision?
here,
mass of bullet, mb = 0.045 kg
velocity of bullet, vb = 456 m/s
mass of sponge, ms = 0.06 kg
From conservation of momentum we have :
before collision = after collision
mb*vb + ms*vs = (mb + ms) * V
velocity of system, V = mb*vb/(mb + ms)
velocity of system, V = 0.045*456/(0.045 + 0.06)
velocity of system, V = 195.43 m/s
From conseravtion of energy :
kinetic energy of system = gain in PE
0.5 * (mb + ms) * v^2 = (mb + ms) * g * h
height, h = 0.5*v^2/g
height, h = 0.5 * 195.43^2/9.81
height, h = 1946.63 m
Handwritten Please A 0.045-kg bullet traveling at a speed of 456 m/s is fired vertically into...
A 0.045-kg bullet traveling at a speed of 456 m/s is fired vertically into a sponge with a mass of 0.0060kg that is initially at rest. Assuming that the bullet is embedded in the sponge, how high would the combined bullet and sponge rise after the perfectly inelastic collision?
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